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If you have a line bundle trivial on 3 "surfaces" of a "cube" $A\times B\times C$ where $A$, $B$, $C$ are abelian varieties, then this line bundle in trivial on the whole "cube".
If you have a line bundle trivial on 3 "surfaces" of a "cube" $A\times B\times C$ where $A$, $B$, $C$ are abelian varieties, then this line bundle in trivial on the whole "cube".
If you have a line bundle trivial on 3 "surfaces" of a "cube" $A\times B\times C$ where $A$, $B$, $C$ are abelian varieties, then this line bundle in trivial on the whole "cube".
If you have a line bundle trivial on 3 "surfaces" of a "cube" A x B x C$A\times B\times C$ where A$A$, B$B$, C$C$ are abelian varieties, then this line bundle in trivial on the whole "cube".
If you have a line bundle trivial on 3 "surfaces" of a "cube" A x B x C where A, B, C are abelian varieties, then this line bundle in trivial on the whole "cube".
If you have a line bundle trivial on 3 "surfaces" of a "cube" $A\times B\times C$ where $A$, $B$, $C$ are abelian varieties, then this line bundle in trivial on the whole "cube".
If you have a line bundle trivial on 3 "surfaces" of a "cube" A x B x C where A, B, C are abelian varieties, then this line bundle in trivial on the whole "cube".
